$f(x)=4x+10\mathrm{.}2"87651321-2-11$ The function has a local maximum $ofatx=$ The function has a local minimum $ofoatx=0$ The function $is$ increasing $on$ the interval$(s)$: The function $is$ decreasing $on$ the interval$(s)$: The domain $of$ the function $is$: The range $of$ the function $is$:

$f(x)=\sqrt[\phantom{2}]{4x^3+10x^2}$

The function has a local maximum $of$

The function has a local minimum $of$

The function $is$ increasing $on$ the interval$(s)$:

The function $is$ decreasing $on$ the interval$(s)$:

The domain $of$ the function $is$: